> >If two vectors overlap, the dot product is 1. This is only true for a subset of all vectors (normalized or \sum a_i b_i = 1)... > The truth is people confl

> >If two vectors overlap, the dot product is 1. This is only true for a subset of all vectors (normalized or \sum a_i b_i = 1)... > The truth is people conflate vectors with arrays, but if you want to think deeper than anyone who does computer graphics needs to, you don't need coordinates or any group of numbers to express vectors. I'm a math simpleton myself, but computer graphics people can and do go deeper: https://www.cs.cmu.edu/~kmcrane/Projects/DGPDEC/paper.pdf https://www.cs.cmu.edu/~kmcrane/Projects/DGPDEC/paper.pdf